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No, "mass", in itself, CANNOT "transmit the sudden impact".
Again, I said arguing over this is not fruitful. If you apply a practical force to anything in real life, the only way it can truly instantaneously react is by its mass. A spring requires displacement, a damper requires velocity.
The important part of this is that this input IF A Force only adds a certain amount of energy to your system.
But ah now you agree we mean displacement...
where a known input Displacement occurs at the wheel, and it's fast enough you might even say it was 'instantaneous'.
In this case, yes stiffer spring with same displacement means More Force (or more energy).
If the car had no dampers - would the spring rate change the amplitude of oscillation at all? or would the stiff one 'launch'?
If it 'launches', you have got to say what part of the model was ignored before anyone can move forward.
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By contrast, "SD" is so-stupid-simple that I calculated suitable numbers without even using pen or paper (see earlier post).
Yea I saw that. unfortunately, thanks to these calculations Ritwikdas18 has springs (as of the time of this post) that are about twice as stiff as a 'good soft' FSAE car.
Oops.
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Goost's plots show displacement of the chassis w.r.t to a bump profile, but not the rest of the road.
This is what I mean if you like. Really it's just an under-damped, second order spring-mass-damper.
I think ~85% of automotive springs and dampers can be explained with that model.
The things happening in the plot are useful when discussing these concepts, but useless presented to someone wanting to argue.
It also shows Claude and Z were both right about the response with varying damping (the initial question), only Claude's description was more practical at that point in the discussion.
The rest of this is right, which we all agree on and I probably didn't need to repeat in section at top.
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Trying to get to the point...
Claims that the chassis 'launches' anywhere with stiff springs make crummy points for argument as it's a hyperbolic example.
Choosing the softest spring that doesn't bottom out in your suspension to soften ride - depending on the travel you have that's either hyperbolic or simply wrong.
Neither of these examples gives a criteria for choosing anything about your springs and dampers!
it doesn't bother me a bit to ignore the chassis at first and just look at the tire contact with the ground.
There you will find an actual spring rate and damping rate that are ideal for the things you cannot change about your suspension - the Masses and the Tire Spring Rate.
But what defines 'ideal'? I know how I do it, how do you? whether it 'launches' over a bump is not my criteria.
Some things I have learned from this reasoning;
1) why (non-aero) racecars have stiffer springs than road cars, but often not by much (it isn't suspension travel)
2) that choosing a damper somewhere between 'ideal for ride' and 'ideal for grip' is a very good compromise
3) The actual effects of unsprung mass
4) why automotive damper 'curves' are not symmetric in compression/rebound
5) why low speed damping ratios > 1 are completely reasonable
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ritwikdas18,
it would be much easier for anyone to give you advice about your dampers if you reduce it into damping ratios.
You will want the ratios later anyway.
My advice without more numbers would be to let your supplier help you choose them, they are always helpful and usually know what they are doing.
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Damper code selection? This depends on money available, but I would be inclined to buy 4 x sets of damper-shims in each of the #3, #4, and #5 ranges
How can you say something like this after discussing for weeks about how to properly pick springs??